SLUSHIES $\int_x^y\lfloor x\rfloor\alpha\alpha>\oint_x^y\nabla\times\alpha<\int_x^y=$

ICE CREAM $=_{\beta\prod_x^y\lfloor x\rfloor_{\sqrt{<\frac{\frac{\lceil x\rceil H\Gamma\Theta uj\upsilon I\Theta MININKH\Longleftarrow\Longrightarrow\not\supset\Longleftarrow\Longleftarrow\not\ni\not\ni\Longleftarrow}{\oint_x^y\left|\lfloor x\rfloor^2\lfloor x\rfloor\sum_x^y\ne\parallel\times\beta\div\div\infty>\frac{\partial x}{\partial y}\times\int_x^y\equiv\le\beta\prod_x^y\perp\oint_x^y\perp\sum_x^y\alpha\int_x^y<\left|\sqrt{\frac{\frac{\oint_x^y}{\sqrt{<^{-\left|\times\int_x^yK\right|}}}}{ }}\right|\right|}}{ }}}}$

$\beta\oint_x^y\lfloor x\rfloor\perp\sqrt{\lim_{x\rightarrow y}\lim_{x\rightarrow y}\lim_{x\rightarrow y}A\subset\not\supset\ni\uparrow\ni\because\updownarrow\longrightarrow}$ CHOCALATE COVERED BANNANAS

$\oint_x^y\le\ne\prod_x^y\lceil x\rceil\ne<^{\times\alpha}$ POPSICLE